Mathematics: Acoffee pot in the form of a circular cylinder of radius 2 in. is being filled with water flowing at a constant rate. if the water level is rising at the rate of 0.9 in./s, what is the rate (in in3/s) at which water is flowing into the coffee pot? (round your answer to one decimal place.)

Acoffee pot in the form of a circular cylinder

Brandonjr12

10.01.2022

11.3 in^3/s

Step-by-step explanation:

Water level rising rate = 0.9 in/s

The cross-sectional area of the coffee pot is given by;

$A= \pi r^2\\A = \pi 2^2\\A= 12.5664\ in^2$

The rate at which water is flowing into the coffee pot is given by the product of the cross-sectional area by the rate at which the level rises:

$R_{v} = 12.5664\ in^2 * 0.9\ in/s \\R_{v} = 11.3 \ in^3/s$

Water flows into the coffee pot at 11.3 in^3/s

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marmar72

10.05.2023

hi I'm anmol kulkar from India

Step-by-step explanation:

I'm replying ur qn to and XD lol ❤️

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